How do you write #4x - 7y =28# in slope intercept form?

2 Answers
Nov 3, 2017

See the answer below...

Explanation:

Slope intercept form means we have to write and equation as #color(red)(y=mx+c)#
where m is slope and c is intercept.
..
Now the equation is
#4x-7y=28#
#=>-7y=28-4x#
#=>y=(-4/-7)x+(28/-7)#
#=>y=4/7x-4# [ANS]

Hope it helps...
Please response after checking it...
Thank you...

See explanation.

Explanation:

Slope intercept form is:

#y=ax+b# ##[a is slope & b is intercept]

So to transform the function to slope intercept youu have to move expression containing #y# to left and the other to right:

#4x-7y=28#

#-7y=-4x+28#

Now you have to divide both sides by the coefficient of #y# (here #-7#)

#y=4/7x-4#